227 research outputs found

    {Bis[2-(diphenyl­phosphino)phen­yl] ether-κ2 P:P′}(dimethyl 2,2′-biphenyl-4,4′-dicarboxyl­ate-κ2 N:N′)copper(I) hexa­fluorido­phosphate acetonitrile solvate

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    In the title compound, [Cu(C14H12N2O4)(C36H28OP2)]PF6·CH3CN, the Cu(I) ion is coordinated by two N atoms from the dimethyl 2,2′-biphenyl-4,4′-dicarboxyl­ate ligand and two P atoms from the bis­[2-(diphenyl­phosphino)phen­yl] ether ligand in a distorted tetra­hedral environment. In the cation, the short distance of 3.870 (4) Å between the centroids of the benzene and phenyl rings suggests the existence of intra­molecular π–π inter­actions

    Expression of VP60 gene from rabbit haemorrhagic disease virus (RHDV) YL strain under control of the ats1A promoter in tobacco

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    The VP60 gene from rabbit haemorrhagic disease virus (RHDV) YL strain in Northeast of China, under control of the ats1A promoter from Rubisco small subunit genes of Arabidopsis thaliana, was introduced into the transfer deoxyribonucleic acid (T-DNA) region of plant transfer vector pCAMBIA1300 and transferred to tobacco (Nicotiana tabacum cv. Petit Havanna SR1) with Agrobacterium tumefaciens-mediated method. Polymerase chain reaction (PCR) reverse transcription(RT) and -PCR analysis of the transformed tobacco plants confirmed the integration of the VP60 gene copy into the plant DNA and VP60 gene transcription produced. Western blot analysis revealed that the VP60 protein was expressed in tobacco under control of ats1A promoter.Key words: Agrobacterium tumefaciens, rabbit haemorrhagic disease virus (RHDV), VP60 protein, ats1A promoter, plant-derived vaccine

    Solving the generalized Sylvester matrix equation AV+BW=EVF via a Kronecker map

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    AbstractThis note considers the solution to the generalized Sylvester matrix equation AV+BW=EVF with F being an arbitrary matrix, where V and W are the matrices to be determined. With the help of the Kronecker map, some properties of the Sylvester sum are first proposed. By applying the Sylvester sum as tools, an explicit parametric solution to this matrix equation is established. The proposed solution is expressed by the Sylvester sum, and allows the matrix F to be undetermined

    Generalized Young equation for a spherical droplet inside a smooth and homogeneous cone involved by quadratic parabola

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    We thermodynamically investigate the wetting characteristics of a spherical droplet in a smooth and homogeneous cone rotated by the quadratic parabola through the mechanisms of both Gibbs’s dividing surfaces and Rusanov’s dividing line. For the triple phase system including the solid, liquid and vapor phases, the derivation of a generalized Young equation containing the influences of the line tension is successfully carried out. Additionally, we as well analyze various approximate forms for this generalized Young equation by using the corresponding assumptions

    Identifying the Riemann zeros by periodically driving a single qubit

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    The Riemann hypothesis, one of the most important open problems in pure mathematics, implies the most profound secret of prime numbers. One of the most interesting approaches to solve this hypothesis is to connect the problem with the spectrum of the physical Hamiltonian of a quantum system. However, none of the proposed quantum Hamiltonians have been experimentally feasible.Here, we report the first experiment to identify the first non-trivial zeros of the Riemann zeta function and the first two zeros of P\'olya's fake zeta function, using a novel Floquet method, through properly designed periodically driving functions. According to this method, the zeros of these functions are characterized by the occurrence of crossings of quasi-energies when the dynamics of the system are frozen. The experimentally obtained zeros are in excellent agreement with their exact values. Our study provides the first experimental realization of the Riemann zeros, which may provide new insights into this fundamental mathematical problem.Comment: 5 pages, 7 figure

    Arbitrarily primed sequence-related amplified polymorphism (AP-SRAP)

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    Sequence-related amplified polymorphism (SRAP) is a new-type molecular technique that targets coding sequences in the genome and results in a moderate number of co-dominant markers. Based on the SRAP program, the random primer combinations of SRAP, amplified fragment length polymorphism (AFLP) and simple sequence repeat (SSR) were used as new primers in marker analysis. We defined this technique as arbitrarily primed sequence-related amplified polymorphism (AP-SRAP). Of 256 tested AP-SRAP primers, 37.6% primers produced polymorphic patterns from the DNA of one or more species, which showed that AP-SRAP is an effective method to screen markers. Additionally, 80 SRAP primers were used to screen markers in seven plant species (Chinese cabbage, Chinese kale, eggplant, pepper, cucumber, rose and lily), which indicated obvious polymorphism. The primers of AP-SRAP combine simply and reliably. It can overcome the limitation of the number of standard SRAP primers, make greater use of the supply of alternative primers, and potentially reduce laboratory costs. We expect that AP-SRAP may be of wide application in identity testing, population studies, linkage analysis and genome mapping.Keywords: Arbitrarily primed amplification, DNA markers, plantsAfrican Journal of Biotechnology Vol. 12(29), pp. 4588-459
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